w w ap eP m e tr .X w om .c s er UNIVERSITY OF CAMBRIDGE INTERNATIONAL EXAMINATIONS International General Certificate of Secondary Education *1264240195* 0652/61 PHYSICAL SCIENCE Paper 6 Alternative to Practical October/November 2012 1 hour Candidates answer on the Question Paper. No Additional Materials are required. READ THESE INSTRUCTIONS FIRST Write your Centre number, candidate number and name on all the work you hand in. Write in dark blue or black pen. You may use a soft pencil for any diagrams or graphs. Do not use staples, paper clips, highlighters, glue or correction fluid. DO NOT WRITE IN ANY BARCODES. Answer all questions. At the end of the examination, fasten all your work securely together. The number of marks is given in brackets [ ] at the end of each question or part question. For Examiner's Use 1 2 3 4 5 6 Total This document consists of 22 printed pages and 2 blank pages. IB12 11_0652_61/4RP © UCLES 2012 [Turn over 2 1 A science teacher is showing the class some experiments using a radioactive source. She is using a Geiger-Muller tube and a scaler to measure the amount of radiation emitted by the source. The scaler shows the count. The apparatus is shown in Fig. 1.1. A piece of paper or metal may be placed at position X for the radiation to pass through. A radiation shield is used to protect the class. radioactive source Geiger-Muller tube scaler X Fig. 1.1 • The teacher switches on the apparatus and finds the count for 20 seconds. She does not place anything at position X. Fig. 1.2 shows the scaler reading. • The teacher places a sheet of paper at position X, then switches on the tube and scaler for another 20 seconds. Fig. 1.3 shows the scaler reading. • The teacher places a thick sheet of aluminium at position X and switches on the tube and scaler for another 20 seconds. Fig. 1.4 shows the scaler reading. air paper aluminium Fig. 1.2 Fig. 1.3 Fig. 1.4 Table 1.1 radiation passes through number of counts in 20 seconds counts per second air paper aluminium (a) (i) Read the scalers in Figs. 1.2, 1.3 and 1.4 and complete column 2 of Table 1.1. [1] (ii) Calculate the counts per second and complete the third column of Table 1.1. © UCLES 2012 0652/61/O/N/12 [1] For Examiner's Use 3 (b) The radioactive source used is an isotope of radium, particles, and gamma rays. 226 88 Ra . It gives off alpha and beta For Examiner's Use (i) State the types of radiation that are stopped by the aluminium. and [2] (ii) Suggest what could be placed at position X to stop all three types of radiation. [1] (c) (i) The teacher holds a magnet close to the path of the radiation coming out of the radioactive source, see Fig. 1.5. The count shown by the scaler is lower when she does this because some of the radiation is deflected. deflected up radioactive source path of rays entering Geiger-Muller tube when no magnet present deflected down magnet Fig. 1.5 State the types of radiation that are deflected by the magnetic field. and [1] (ii) The teacher tells the class that one of the two types of radiation deflected by the magnet is deflected upward, and the other one is deflected downward. Explain why these two types of radiation are deflected in opposite directions by the magnetic field. [2] © UCLES 2012 0652/61/O/N/12 [Turn over 4 Fig. 1.6 shows the decay curve for the 226 88 Ra isotope. For Examiner's Use 8000 7000 6000 5000 count / sec 4000 3000 2000 1000 0 0 1000 2000 4000 3000 5000 6000 time / years Fig. 1.6 (d) Use the decay curve shown in Fig. 1.6 to find the half-life of this by drawing lines on the graph. half-life of © UCLES 2012 0652/61/O/N/12 226 88 Ra = 226 88 Ra . Show how you do years [2] 5 Please turn over for Question 2. © UCLES 2012 0652/61/O/N/12 [Turn over 6 2 A student is doing an experiment to find the mass of a metre rule. He rests the rule on the pivot at the 40 cm mark. He hangs a 100 g load at the 10 cm mark of the ruler. He hangs a balancing mass, m = 50 g, on the other side of the rule so that the rule balances, see Fig. 2.1. The balancing mass is d cm from the pivot. pivot clamped in stand d 0 10 20 30 40 50 60 thread 70 80 90 100 metre rule 100 g mass mass, m Fig. 2.1 • The student finds distance, d, and records it in Table 2.1. • He adds 10 g to the balancing mass, m, and adjusts its position so that the rule balances. • He finds the new distance, d, and records it in Table 2.1. • He repeats this procedure using balancing masses, m, of 70, 80 and 90 g. Table 2.1 1 1 m g mass, m/g distance, d / cm 50 34.6 0.020 60 28.8 0.017 21.9 0.013 70 80 90 © UCLES 2012 0652/61/O/N/12 For Examiner's Use 7 (a) (i) Figs. 2.2 and 2.3 show the scale of the rule and the positions of the balancing masses when m = 70 g and m = 90 g. For Examiner's Use Read and record below the scale of the rule for each mass. scale reading for 70 g mass = cm scale reading for 90 g mass = cm [2] (ii) Use your answers to (i) to calculate the values of d for each mass. Record your values of d in Table 2.1. [1] d 40 50 60 m = 70 g Fig. 2.2 d 40 50 60 m = 90 g Fig. 2.3 (iii) Calculate, to three decimal places, the values of 1 for the masses 70 g and 90 g. m Record these values in Table 2.1. [2] © UCLES 2012 0652/61/O/N/12 [Turn over 8 (b) (i) On the graph grid provided. plot distance, d, (vertical axis) against 1 . m For Examiner's Use Draw the best straight line. 50 40 30 distance d / cm 20 10 0 0.010 0.012 0.014 0.016 1 m 0.018 0.020 1 g [2] (ii) Find the gradient of the straight line you have drawn. Show clearly on the graph how you obtain the values used to calculate the gradient. gradient = © UCLES 2012 0652/61/O/N/12 [2] 9 (c) Calculate the mass of the rule using the formula mass of rule = 300 – gradient . 10 mass of the ruler = © UCLES 2012 For Examiner's Use 0652/61/O/N/12 g [1] [Turn over 10 3 A farmer's bean crop is poor. He thinks that the soil in his field may be too acidic. He gives a science student three samples, A, B and C of the soil for testing. There are two parts to the tests. Part 1 The student takes some of sample A and mixes it with water. He separates the water from the soil by filtering the mixture. This gives soil washing A. He repeats this procedure to give soil washings B and C. (a) Suggest one practical detail of this procedure that enables a fair comparison of the three soil samples. [1] Part 2 The student wants to find out what volume of soil washing A is needed to neutralise 10 cm3 of aqueous calcium hydroxide solution. See Fig. 3.1. dropper litmus added to 10 cm3 calcium hydroxide solution soil washing A Fig. 3.1 • He places 10 cm3 of calcium hydroxide solution in a beaker and adds a few drops of litmus. • He places 10 cm3 soil washing A in a measuring cylinder. • He uses a dropper to add soil washing A from the measuring cylinder, drop by drop, to the calcium hydroxide in the beaker, until the litmus changes colour. • He notes how much soil washing A is left in the measuring cylinder and records the volume in Table 3.1. • He repeats this procedure with soil washings B and C. © UCLES 2012 0652/61/O/N/12 For Examiner's Use 11 (b) State the colour change of the litmus. from to [2] For Examiner's Use Fig. 3.2 shows the scales of the measuring cylinder containing soil washings A, B and C after the litmus has changed colour. cm3 10 cm3 10 cm3 10 9 9 9 8 8 8 7 7 7 6 6 6 5 5 5 4 4 4 3 3 3 2 2 2 1 1 1 soil washing A soil washing C soil washing B Fig. 3.2 (c) (i) Read the volumes left in the measuring cylinders and record them in Table 3.1. [3] (ii) Calculate the volumes of soil washings A, B and C added to the calcium hydroxide solution. Record them in Table 3.1. [1] Table 3.1 soil washing volume left in measuring cylinder / cm3 volume of soil washings added / cm3 A B C Use data from the third column of Table 3.1 to calculate the average volume, Vav, of the soil washings added. Vav = © UCLES 2012 0652/61/O/N/12 cm3 [1] [Turn over 12 (d) The concentration of the calcium hydroxide solution is 0.013 mol / dm3. For Examiner's Use Using the equation given, calculate the concentration of the acid in the soil washings. concentration of acid = (2 × 0.013 × 10) Vav concentration of acid = mol / dm3 [1] The farmer can decide how much calcium hydroxide (lime) to put on his field. If he adds too much lime so that the soil becomes alkaline, plants cannot absorb the ions of essential trace metals such as iron, magnesium and zinc because they become insoluble. (e) Suggest why these ions become insoluble in alkaline soils. [1] © UCLES 2012 0652/61/O/N/12 13 Please turn over for Question 4. © UCLES 2012 0652/61/O/N/12 [Turn over 14 4 A student is doing an experiment to find out how varying the surface area of magnesium ribbon affects its rate of reaction with dilute hydrochloric acid. Fig. 4.1 shows the apparatus he is using. stopper magnesium and acid Fig. 4.1 • He cuts a piece of magnesium ribbon. • He places 15 cm3 of dilute hydrochloric acid in the test-tube. • He adds the piece of magnesium to the acid, replaces the stopper and starts the stopclock. • He records in Table 4.1 the volume of hydrogen collected during the first 1 minute of the reaction. • He repeats the experiment using a fresh 15 cm3 of acid and two pieces of magnesium the same size as the first one. • He repeats the experiment using three and then four pieces of magnesium. Table 4.1 number of pieces of magnesium volume of hydrogen collected in 1 minute / cm3 1 25 2 3 4 © UCLES 2012 120 0652/61/O/N/12 For Examiner's Use 15 (a) Fig. 4.2 shows the measuring cylinder scales for the volume of hydrogen collected after 1 minute using 2 and 3 pieces of magnesium. Record the volumes in Table 4.1. For Examiner's Use 10 10 20 20 30 30 40 40 50 50 60 60 70 70 80 80 90 90 100 100 3mc 3mc 2 pieces of magnesium 3 pieces of magnesium Fig. 4.2 [2] (b) (i) Fig. 4.3 shows the actual size of one piece of magnesium that the student is using. Fig. 4.3 Measure the length and width of the piece of magnesium to the nearest millimetre. length = cm width = cm [2] (ii) Calculate the surface area of the magnesium strip. Remember that the magnesium strip has two sides. Ignore the thickness of the strip. surface area of one piece of magnesium = © UCLES 2012 0652/61/O/N/12 cm2 [2] [Turn over 16 (c) Calculate the volume of hydrogen given off in one minute from 1 cm2 area of the magnesium strip. Use the data from the first row of Table 4.1. volume of hydrogen given off in one minute = cm3 [2] (d) The student notices that the volume of hydrogen given off in one minute from 4 pieces of magnesium is greater than 4 x (the volume given off from 1 piece of magnesium). He decides that the reaction rate must have speeded up. The reaction between hydrochloric acid and magnesium is exothermic. Explain why the reaction rate speeds up when 4 pieces of magnesium are used. [2] © UCLES 2012 0652/61/O/N/12 For Examiner's Use 17 5 A student was given five bottles, labelled A – E. Each bottle contains one of the following solutions: sodium carbonate, sodium chloride, sodium hydroxide, sodium nitrate and sodium sulfate. A B C D For Examiner's Use E Fig. 5.1 The student used the Test Plan, Fig. 5.2, shown on page 18 to identify the solutions. He carried out four tests on the solutions, recorded his observations and named the solutions. On the Test Plan, some of the student's work has been deleted. Study the Test Plan over the page and then answer the questions that follow it. Do not write anything on page 18. © UCLES 2012 0652/61/O/N/12 [Turn over 18 Do not write anything on this page. For Examiner's Use TEST PLAN TEST 1 Add Universal Indicator to solutions A, B, C, D, E OBSERVATIONS 1a Universal Indicator turns ............................ 1b Universal Indicator turns ............................ CONCLUSIONS solutions A, D and E are neutral solutions B and C are alkaline TEST 2 Add aqueous barium chloride solution to A, D and E TEST 4 Add litmus and dilute hydrochloric acid to solutions B and C OBSERVATIONS OBSERVATIONS 2a white 2b no precipitate formed precipitate formed 4a ......................... ......................... 4b ......................... ......................... CONCLUSIONS CONCLUSIONS 2a solution D 2b A and E do 4a solution B 4b solution C contains a not contain ....................... ....................... is sodium hydroxide is sodium carbonate TEST 3 Add aqueous silver nitrate to solutions A and E OBSERVATIONS 3a white precipitate formed 3b no precipitate formed CONCLUSIONS 3a solution A is ..................... 3b solution E is ..................... Fig. 5.2 © UCLES 2012 0652/61/O/N/12 19 (a) The student added Universal Indicator to the five solutions. Use the conclusion for Test 1 in the test plan to help you to write observations 1a and 1b. For Examiner's Use observation 1a: Universal Indicator turned observation 1b: Universal Indicator turned [2] (b) In Test 2, the student added aqueous barium chloride solution to solutions A, D and E. He recorded observation 2a and observation 2b. Then he named liquid D. Suggest the name of liquid D [1] (c) In Test 3, the student added aqueous silver nitrate to solutions A and E. He recorded observation 3a and observation 3b. These observations helped him name solutions A and E. Suggest the name of solution A Suggest the name of solution E [2] (d) In Test 4 the student added litmus solution followed by dilute hydrochloric acid to solutions B and C until there was no further reaction. He recorded observation 4a and observation 4b. He concluded that solution B is sodium carbonate, and solution C is sodium hydroxide. (i) What did the student record for observation 4a? [1] (ii) What did the student record for observation 4b? [2] (e) (i) Name the white precipitate seen in Test 2. white precipitate [1] (ii) Explain what is meant by a precipitate. [1] © UCLES 2012 0652/61/O/N/12 [Turn over 20 6 The science teacher has given a student a filament lamp that is made for use with a 240 volt electricity supply. The filament of the lamp is made from tungsten, a metal that has a very high melting point. The filament glows white hot when current passes through it using a 240 volt supply. The resistance of tungsten metal is altered when its temperature is changed. filament 150 watt lamp Fig. 6.1 (a) (i) Complete the sentence to show the main energy changes that occur when the lamp is switched on. and electrical energy [2] (ii) What gas is contained in the lamp to prevent the filament burning out when it becomes very hot? [1] © UCLES 2012 0652/61/O/N/12 For Examiner's Use 21 The student connects the lamp in the circuit shown in Fig. 6.2. An ammeter, A, is used to find the current and a voltmeter, V, is used to find the applied voltage. For Examiner's Use low voltage supply lamp switch Fig. 6.2 (b) To show where the ammeter and voltmeter should be placed in the circuit, write A and V in the correct places on Fig. 6.2. [1] The student closes the switch. The lamp does not light up, but the meters show readings. The ammeter reading immediately reaches a maximum. 0.5 10 1 0 0 A V ammeter maximum current voltmeter 20 Fig. 6.3 (c) Read the meters in Fig. 6.3 to the nearest 0.1 amp and 1 volt and record the readings in Table 6.1. [2] Table 6.1 maximum current / A © UCLES 2012 applied voltage / V 0652/61/O/N/12 [Turn over 22 (d) (i) The lamp uses 150 watts of power when 240 volts is applied and the lamp is shining brightly. Calculate the current passing through the lamp when it shines brightly. Use the formula current in amps = power in watts applied voltage current passing through the lamp = A [1] (ii) Compare the voltage and current shown in Table 6.1 and your answer to (d)(i). Suggest how the resistance of the tungsten filament changes when the filament is glowing brightly. [1] (e) European governments do not allow shops to sell filament lamps for use in homes. This is because more efficient lamps are available, such as fluorescent lamps. Explain why the use of filament lamps is an inefficient way to produce light and how their use contributes to global warming. [2] © UCLES 2012 0652/61/O/N/12 For Examiner's Use 23 BLANK PAGE © UCLES 2012 0652/61/O/N/12 24 BLANK PAGE Permission to reproduce items where third-party owned material protected by copyright is included has been sought and cleared where possible. Every reasonable effort has been made by the publisher (UCLES) to trace copyright holders, but if any items requiring clearance have unwittingly been included, the publisher will be pleased to make amends at the earliest possible opportunity. University of Cambridge International Examinations is part of the Cambridge Assessment Group. Cambridge Assessment is the brand name of University of Cambridge Local Examinations Syndicate (UCLES), which is itself a department of the University of Cambridge. © UCLES 2012 0652/61/O/N/12